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Heat Transfer
 
There are three process of heat transfer from one place to another:

Conduction

In Conduction process heat transfer is done by direct contact of particles of matter. Energy transfer is primarily by elastic impact as in fluids or by diffusion of free electron in metals. In solids conduction is higher than that in gaseous medium or liquid medium.

Convection

In convection heat transfer is done by the movement of molecules from one part of the material to another. Convective heat transfer increase if fluid motion increases. Generally Heat Transfer due to convection can be written as

Q = h.A.(Ts-Ta)

Radiation

In radiation the heat transfer is done trough empty space. Objects having temperature above absolute zero radiate energy.

Energy radiated due to temperature difference in surrounding and object can be defined as

Q = -e.A.(T4o – T4s) where : Ts, To are surrounding and object temperature.

Newton's law of cooling

According to Newton’s law of cooling “ heat loss rate of a body is proportional to the difference in temperatures between the its surrounding and its body”.

In differential equation that law can be written as :

dQ/dt = h. A. (Tenv – T(t)) = - h.A.deltaT(t)

The Conduction Equation

By using Fourier's Law to perform a heat balance in three dimensions, the following equation can be derived relating the temperature in the system at a given point to the coordinates of that point and the time elapsed:

-k.(d2T/dx2 + d2T/dy2 + d2T/dz2) = p.Cp.dT/dt
 
Mass transfer
 

Mass transfer is the process in which there is movement of mass from one place to another. It is basically convective transport of atoms and molecules within a defined physical systems.

Some examples of mass transfer processes: Evaporation of water to the atmosphere
Diffusion of chemical impurities in lakes and oceans from natural.

Fick's First Law of Mass transfer

Fick's first law state that the flux goes from regions of high concentration to low concentration and it is proportional to the concentration gradient.

In mathematical way it can be written as
J = -D.∂ϕ/∂x

where
J is the diffusion flux
D: is the diffusion coefficient
x: is the position

Fick's Second Law of Mass Transfer Fick's second lawtell us that how the concentration field changes due to diffusion with time:

The mathematical form of Fick’s second law

∂ϕ/∂t = D.∂2ϕ/∂x2

Where
t: is time
D: is the diffusion coefficient
x: is the position



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